2.How would polynomials be different with fractional coeffiecent?
You would turn out with a fraction in the final answer because there is a fraction (that is what a fractional coeffiecent).
3.What is the Distributive Property?
When you have a number sentence like 1(2+3), instead of doing 2+3 first then multiplying it you would do 1x2 + 1x3 = 6.
4.Why is it important to understand the distributive property when multiplying polynomials?
Because you can't just add the parts inside the parenteses becuase they are not like terms (most of the time) making this the easiest way possible.
5.How do I multiply polynomials?
First: Layout thte problem.
Second: Do first part of distributive property.
Third: Do the second part of the distribtive property.
Fourth: Do any more parts of distributive property.
Fifth: Add all your parts together.
1.What is a fractional coeffiecent?
A fraction with a varible.2.How would polynomials be different with fractional coeffiecent?
You would turn out with a fraction in the final answer because there is a fraction (that is what a fractional coeffiecent).3.What is the Distributive Property?
When you have a number sentence like 1(2+3), instead of doing 2+3 first then multiplying it you would do 1x2 + 1x3 = 6.4.Why is it important to understand the distributive property when multiplying polynomials?
Because you can't just add the parts inside the parenteses becuase they are not like terms (most of the time) making this the easiest way possible.5.How do I multiply polynomials?
First: Layout thte problem.Second: Do first part of distributive property.
Third: Do the second part of the distribtive property.
Fourth: Do any more parts of distributive property.
Fifth: Add all your parts together.
6.What do I do with the exponet when multiplying?
You add the exponets together when multiplying.